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Question: A real point object is kept at distance \(\frac { \mathrm { f } \text { ' } } { 2 }\) from a conve...

A real point object is kept at distance f ’ 2\frac { \mathrm { f } \text { ' } } { 2 } from a convex lens on principle axis as shown. Another concave lens of focal length '2f' is suppose to be kept on the other side of convex lens so that a final real image is formed. The distance 'x' of concave lens from convex lens must satisfy :

A

0 < x < f

B

f < x < 2f

C

0 < x < 2f

D

None of these

Answer

None of these

Explanation

Solution

Image formed by convex lens is at a distance 'f' from it.

u = –f/2

f = + f

from here we get

v = – f

Above image will behave as object which will be real for concave lens and it can't form real image.